One White Paper on payouts is:

But all kidding aside, there is a way to measure payouts to odds.
It's by the Odd / Dollar.
Or, Odds per payout Dollar, Odds / $Payout.
As an example, if we take the Pick 3 Straight payout of $500.00 and divide it into its odds of 1 in 1,000, we use 1,000 / $500.00 and get 2 Odd / Dollars.
The lower the Odd / Dollar, the better the payout.
Sticking with Pick 3, a 6-way Box pays out $80.00 and the Odds are 1 in 167, divide 167 by $80.00 we get 2.0875.
It's a little less better than a Pick 3 Straight, but not much.
Now, let's look at Powerball and Mega Millions; just the fixed basic payouts, not the jackpot, Power Play or Megaplier.
With Powerball, there is one more thing to factor in, the Play cost.
Since Powerball cost $2.00, we have to multiply the Odd / Dollar by 2.00 to get the final Odd / Dollar value.
It's because it takes twice as much monetary power on part of the player to achieve a win.
Below is a table of the Payouts, Odds and Odd / Dollars for each game and factored by their Play cost.
Keep in mind, the lower the Odd / Dollar the better the Payout.
|
Powerball
|
|
Win
|
Payout
|
Odds
|
Odd / Dollar
|
|
0 + 1
|
$4.00
|
38.00
|
19.0000
|
|
1 + 1
|
$4.00
|
92.00
|
46.0000
|
|
2 + 1
|
$7.00
|
701.00
|
200.2857
|
|
3 + 1
|
$100.00
|
14494.00
|
289.8800
|
|
4 + 1
|
$50,000.00
|
913129.00
|
36.5252
|
|
3 + 0
|
$7.00
|
580.00
|
165.7143
|
|
4 + 0
|
$100.00
|
36525.00
|
730.5000
|
|
5 + 0
|
$1,000,000.00
|
11688054.00
|
23.3761
|
|
Mega Millions
|
|
Win
|
Payout
|
Odds
|
Odd / Dollar
|
|
0 + 1
|
$1.00
|
21.39
|
21.3900
|
|
1 + 1
|
$2.00
|
56.47
|
28.2350
|
|
2 + 1
|
$5.00
|
472.95
|
94.5900
|
|
3 + 1
|
$50.00
|
10720.12
|
214.4024
|
|
4 + 1
|
$5,000.00
|
739688.14
|
147.9376
|
|
3 + 0
|
$5.00
|
765.72
|
153.1440
|
|
4 + 0
|
$500.00
|
52834.87
|
105.6697
|
|
5 + 0
|
$1,000,000.00
|
18492203.57
|
18.4922
|